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Year of publication
Subject
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Theorie 53 Theory 53 Risk 34 Risiko 31 Portfolio selection 25 Risk measure 25 Risk management 21 Portfolio-Management 20 Risikomaß 20 Risk model 20 Longevity risk 18 Risikomodell 18 Ruin probability 17 Life insurance 16 Risikomanagement 16 Risk measures 16 Stochastic process 16 Stochastischer Prozess 16 Copula 15 Mortality 15 Insurance 14 Measurement 14 Messung 14 Reinsurance 14 Comonotonicity 12 Sterblichkeit 12 Value-at-Risk 12 Dependence 11 Optimal reinsurance 11 Capital allocation 10 Hamilton–Jacobi–Bellman equation 10 IM10 10 Lebensversicherung 10 Correlation 9 HJB equation 9 Lévy process 9 Private Altersvorsorge 9 Private retirement provision 9 Regime switching 9 Value at risk 9
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Undetermined 2,036 Free 39
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Article 3,878 Book / Working Paper 13
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Article in journal 75 Aufsatz in Zeitschrift 75
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Undetermined 3,807 English 84
Author
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Haberman, Steven 52 Willmot, Gordon E. 49 Young, Virginia R. 49 Gerber, Hans U. 48 Denuit, Michel 46 Dhaene, Jan 41 Goovaerts, M. J. 41 Haberman, S. 41 Yang, Hailiang 40 Cheung, Ka Chun 38 Kaas, R. 34 De Vylder, F. 30 Landriault, David 29 Tang, Qihe 29 Goovaerts, Marc J. 28 Kaas, Rob 28 Siu, Tak Kuen 28 Goovaerts, M. 26 Hu, Taizhong 26 Dhaene, J. 25 Goovaerts, Marc 25 Landsman, Zinoviy 25 Sherris, Michael 25 Cai, Jun 24 Laeven, Roger J.A. 24 Cossette, Hélène 23 Marceau, Etienne 23 Albrecher, Hansjörg 22 Guillén, Montserrat 22 Frostig, Esther 21 Jones, Bruce L. 21 Wang, Guojing 21 De Waegenaere, Anja 20 Hashorva, Enkelejd 20 Valdez, Emiliano A. 20 Li, Zhongfei 19 Liang, Zongxia 19 Shapiro, Arnold F. 19 Blake, David 18 Cairns, Andrew J.G. 18
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Insurance: Mathematics and Economics 1,995 Insurance / Mathematics & economics 1,815 Insurance : mathematics and economics 75 Insurance: Mathematics and Economics, Forthcoming 3 Insurance: Mathematics and Economics, 2009 1 Insurance: Mathematics and Economics, S. 215-228, 2000 1 Internationale Aktuarvereinigung - Veröffentlichungen 1 The final version of this article appeared as: Tsanakas A. (2004), ''Dynamic risk capital allocation with distortion measures'', Insurance: Mathematics and Economics, 35(2), p.223-243 1 Universität Karlsruhe - Lehrstuhl für Versicherungswissenschaft - Publikationen 1
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Source
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RePEc 1,988 OLC EcoSci 1,815 ECONIS (ZBW) 86 USB Cologne (business full texts) 2
Showing 161 - 170 of 3,891
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Forecasting mortality for small populations by mixing mortality data
Ahcan, Ales; Medved, Darko; Olivieri, Annamaria; … - In: Insurance: Mathematics and Economics 54 (2014) C, pp. 12-27
In this paper we address the problem of projecting mortality when data are severely affected by random fluctuations, due in particular to a small sample size, or when data are scanty. Such situations may emerge when dealing with small populations, such as small countries (possibly previously...
Persistent link: https://www.econbiz.de/10010729668
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Optimal capital allocation in a hierarchical corporate structure
Zaks, Yaniv; Tsanakas, Andreas - In: Insurance: Mathematics and Economics 56 (2014) C, pp. 48-55
We consider capital allocation in a hierarchical corporate structure where stakeholders at two organizational levels (e.g., board members vs line managers) may have conflicting objectives, preferences, and beliefs about risk. Capital allocation is considered as the solution to an optimization...
Persistent link: https://www.econbiz.de/10010776719
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On the multidimensional extension of countermonotonicity and its applications
Lee, Woojoo; Ahn, Jae Youn - In: Insurance: Mathematics and Economics 56 (2014) C, pp. 68-79
In a 2-dimensional space, Fréchet–Hoeffding upper and lower bounds define comonotonicity and countermonotonicity, respectively. Similarly, in the multidimensional case, comonotonicity can be defined using the Fréchet–Hoeffding upper bound. However, since the multidimensional...
Persistent link: https://www.econbiz.de/10010776720
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Time-consistent mean–variance hedging of longevity risk: Effect of cointegration
Wong, Tat Wing; Chiu, Mei Choi; Wong, Hoi Ying - In: Insurance: Mathematics and Economics 56 (2014) C, pp. 56-67
This paper investigates the time-consistent dynamic mean–variance hedging of longevity risk with a longevity security contingent on a mortality index or the national mortality. Using an HJB framework, we solve the hedging problem in which insurance liabilities follow a doubly stochastic...
Persistent link: https://www.econbiz.de/10010776721
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Second-order tail asymptotics of deflated risks
Hashorva, Enkelejd; Ling, Chengxiu; Peng, Zuoxiang - In: Insurance: Mathematics and Economics 56 (2014) C, pp. 88-101
Random deflation of risk models is an interesting topic for both theoretical and practical actuarial problems. In this paper, we investigate second-order tail asymptotics of the deflated risk X=RS under the assumptions of second-order regular variation on the survival functions of the risk R and...
Persistent link: https://www.econbiz.de/10010776722
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Bringing cost transparency to the life annuity market
Donnelly, Catherine; Guillén, Montserrat; Nielsen, … - In: Insurance: Mathematics and Economics 56 (2014) C, pp. 14-27
The financial industry has recently seen a push away from structured products and towards transparency. The trend is to decompose products, such that customers understand each component as well as its price. Yet the enormous annuity market combining investment and longevity has been almost...
Persistent link: https://www.econbiz.de/10010776723
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Asymptotics for the ruin probability of a time-dependent renewal risk model with geometric Lévy process investment returns and dominatedly-varying-tailed claims
Fu, Ke-Ang; Ng, Cheuk Yin Andrew - In: Insurance: Mathematics and Economics 56 (2014) C, pp. 80-87
Consider a continuous-time renewal risk model, in which the claim sizes and inter-arrival times form a sequence of independent and identically distributed random pairs, with each pair obeying a dependence structure. Suppose that the surplus is invested in a portfolio whose return follows a Lévy...
Persistent link: https://www.econbiz.de/10010776724
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Stochastic analysis of life insurance surplus
Nolde, Natalia; Parker, Gary - In: Insurance: Mathematics and Economics 56 (2014) C, pp. 1-13
The aim of the paper is to examine the behavior of insurance surplus over time for a portfolio of homogeneous life policies. We distinguish between stochastic and accounting surpluses and derive their first two moments. A recursive formula is proposed for calculating the distribution function of...
Persistent link: https://www.econbiz.de/10010776725
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Systematic mortality risk: An analysis of guaranteed lifetime withdrawal benefits in variable annuities
Fung, Man Chung; Ignatieva, Katja; Sherris, Michael - In: Insurance: Mathematics and Economics 58 (2014) C, pp. 103-115
Guaranteed lifetime withdrawal benefits (GLWB) embedded in variable annuities have become an increasingly popular type of life annuity designed to cover systematic mortality risk while providing protection to policyholders from downside investment risk. This paper provides an extensive study of...
Persistent link: https://www.econbiz.de/10010930893
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Optimal portfolio choice for an insurer with loss aversion
Guo, Wenjing - In: Insurance: Mathematics and Economics 58 (2014) C, pp. 217-222
The problem of optimal investment for an insurance company attracts more attention in recent years. In general, the investment decision maker of the insurance company is assumed to be rational and risk averse. This is inconsistent with non fully rational decision-making way in the real world. In...
Persistent link: https://www.econbiz.de/10010930894
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